Concept:
Feedback is one of the most important concepts in amplifier design.
There are two major types of feedback:
• Negative feedback
• Positive feedback
Negative feedback improves amplifier performance in several ways:
• Reduces distortion
• Improves linearity
• Increases bandwidth
• Stabilizes gain
• Can reduce output impedance depending on topology
Positive feedback generally:
• Increases gain instability
• Can lead to oscillations
• Is used in oscillators and regenerative circuits
Thus, careful conceptual analysis is required for each statement.
Step 1: Analyze Statement A.
Statement A says:
Negative feedback can increase linearity and reduce distortion.
This statement is correct.
When negative feedback is applied:
• Nonlinearities of the amplifier are reduced.
• Harmonic distortion decreases.
• Gain becomes more stable and linear.
Hence:
\[
A \text{ is correct}
\]
Step 2: Analyze Statement B.
Statement B says:
Positive feedback always improves stability of the amplifier.
This statement is incorrect.
In reality:
• Positive feedback tends to decrease stability.
• Excessive positive feedback can produce oscillations.
• Amplifier output may become uncontrollable.
Positive feedback is intentionally used in:
• Oscillators
• Schmitt triggers
• Regenerative circuits
Therefore:
\[
B \text{ is incorrect}
\]
Step 3: Analyze Statement C.
Statement C says:
Series-shunt (voltage) negative feedback tends to reduce output impedance.
This statement is correct.
In voltage-series feedback:
• Output voltage is sampled.
• Feedback is applied in series at the input.
This topology:
• Increases input impedance
• Reduces output impedance
Reduced output impedance improves voltage regulation and load-driving capability.
Hence:
\[
C \text{ is correct}
\]
Step 4: Analyze Statement D.
Statement D says:
Closed-loop bandwidth typically increases when negative feedback is applied.
This statement is also correct.
Negative feedback causes:
• Gain reduction
• Bandwidth expansion
The gain-bandwidth product remains approximately constant:
\[
A_v \times BW \approx \text{constant}
\]
Thus, when gain decreases due to feedback:
\[
BW \uparrow
\]
Hence:
\[
D \text{ is correct}
\]
Step 5: Determine the correct combination.
Correct statements are:
\[
A,\ C,\ D
\]
Incorrect statement:
\[
B
\]
Therefore, the correct option is:
\[
\boxed{(B)\ A,C,D\text{ only}}
\]